2. The probability of winning a certain game at a funfair is \(p\). Aman plays the game 5 times and Boaz plays the game 8 times. The independent random variables \(X\) and \(Y\) denote the number of wins for Aman and Boaz respectively.

1. Given that \(\mathrm { E } ( X Y ) = 6 \cdot 4\), calculate \(p\).
2. Find \(\operatorname { Var } ( X Y )\).